Bart Dioos

activity

20122017

most citedLagrangian submanifolds in the nearly kaehler

s^{3} \times s^{3}

4 citations · 5 across the 3 of their papers we have counts for

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5 papers · 1 filter

math.DG2017

A representation formula for non-conformal harmonic surfaces in $R^{3}$

Bart Dioos, Makoto Sakaki

We discuss non-conformal harmonic surfaces in $R^{3}$ with prescribed ( $\pm$ )transforms, and we get a representation formula for non-conformal harmonic surfaces in $R^{3}$ .

math.DG2016★ 4 cited

Lagrangian submanifolds in the nearly kaehler $s^{3} \times s^{3}$

Bart Dioos, Luc Vrancken, Xianfeng Wang

In this paper, we investigate Lagrangian submanifolds in the nearly Kaehler $S^{3} \times S^{3}$ . We construct a new example which is a at Lagrangian torus. We give a complete classifi…

math.DG2014★ 1 cited

Sequences of harmonic maps in the 3-sphere

Bart Dioos, Joeri Van der Veken, Luc Vrancken

We define two transforms between non-conformal harmonic maps from a surface into the 3-sphere. With these transforms one can construct, from one such harmonic map, a sequence of ha…

math.DG2014

On almost complex surfaces in the nearly Kähler $S^{3} \times S^{3}$

John Bolton, Bart Dioos, Luc Vrancken

We study almost complex surfaces in the nearly Kähler $S^{3} \times S^{3}$ . We show that there is a local correspondence between almost complex surfaces and solutions of the H-surface…

math.DG2012

Almost complex surfaces in the nearly Kähler $S^{3} \times S^{3}$

John Bolton, Franki Dillen, Bart Dioos +1

In this paper almost complex surfaces of the nearly Kähler $S^{3} \times S^{3}$ are studied in a systematic way. We show that on such a surface it is possible to define a global holomor…

A representation formula for non-conformal harmonic surfaces in R3

Lagrangian submanifolds in the nearly kaehler s3×s3

Sequences of harmonic maps in the 3-sphere

On almost complex surfaces in the nearly Kähler S3×S3

Almost complex surfaces in the nearly Kähler S3×S3

A representation formula for non-conformal harmonic surfaces in $R^{3}$

Lagrangian submanifolds in the nearly kaehler $s^{3} \times s^{3}$

On almost complex surfaces in the nearly Kähler $S^{3} \times S^{3}$

Almost complex surfaces in the nearly Kähler $S^{3} \times S^{3}$